Component-I (A) – Personal Details
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Roman Numerals
History of Numbers 1c. I can distinguish between an additive and positional system, and convert between Roman and Hindu-Arabic numbers. Roman Numerals The numeric system represented by Roman numerals originated in ancient Rome (753 BC–476 AD) and remained the usual way of writing numbers throughout Europe well into the Late Middle Ages. By the 11th century, the more efJicient Hindu–Arabic numerals had been introduced into Europe by way of Arab traders. Roman numerals, however, remained in commo use well into the 14th and 15th centuries, even in accounting and other business records (where the actual calculations would have been made using an abacus). Roman numerals are still used today, in certain contexts. See: Modern Uses of Roman Numerals Numbers in this system are represented by combinations of letters from the Latin alphabet. Roman numerals, as used today, are based on seven symbols: The numbers 1 to 10 are expressed in Roman numerals as: I, II, III, IV, V, VI, VII, VIII, IX, X. This an additive system. Numbers are formed by combining symbols and adding together their values. For example, III is three (three ones) and XIII is thirteen (a ten plus three ones). Because each symbol (I, V, X ...) has a Jixed value rather than representing multiples of ten, one hundred and so on (according to the numeral's position) there is no need for “place holding” zeros, as in numbers like 207 or 1066. Using Roman numerals, those numbers are written as CCVII (two hundreds, plus a ive and two ones) and MLXVI (a thousand plus a ifty plus a ten, a ive and a one). -
Balance and Decline of Trade in Early Andhra: (With Special Reference to Roman Contacts)
International Journal of Scientific and Research Publications, Volume 4, Issue 1, January 2014 1 ISSN 2250-3153 Balance and Decline of Trade in Early Andhra: (With special reference to Roman contacts) Dr. G. Mannepalli * Faculty Member,Dept. of History & Archaeology, Acharya Nagarjuna University, Guntur, Andhra Pradesh Abstract- The history of early Indian trade also shows a distinct A few words may be said here with regarded to the influence preference for the study of long-distance trade-both over land of the ocean upon the life of the Andhra people close association and overseas –the study of exports and imports, especially their with the sea made the inhabitants of the coastal regions fearless possible identifications on a modern map. The other common and adventurous sailors. The idea conquering the sea always feature in this historiography is to present urban centers almost haunted them and the result was the discovery of a number of invariably as thriving commercial canters and to hold places hitherto unknown to them. Going there both as colonists commercial exchanges as the principal causative factor towards and traders they also widened the geographical horizon of Indian urbanization. Without belittling the importance of this civilization. Levi (pre -Aryan and pre- Dravidian) has pointed out conventional narrative approach to the history of trade; it must be that the sea-routes to the East from the ports of South India had emphasized that an understanding of trade and urban centers can come in to common use many centuries before the Christian era. hardly be delinked from the agrarian sector. Significantly Trade relations with the West also opened well before said era. -
Ancient Indian Mathematical Evolution Since Counting
Journal of Statistics and Mathematical Engineering e-ISSN: 2581-7647 Volume 5 Issue 3 Ancient Indian Mathematical Evolution since Counting 1 2 Sankar Prasad Mukherjee , Sandip Ghanta* 1Research Guide, 2Research Scholar 1,2Department of Mathematics, Seacom Skills University, Kolkata, West Bengal, India Email: *[email protected] DOI: Abstract This paper is an endeavor how chronologically since inception and into growth of mathematics occurred in Ancient India with an effort of counting to establish the numeral system through different ages, i.e., Rigveda, Yajurvada, Buddhist, Indo-Bactrian, Bramhi, Gupta and Devanagari Periods. Ancient India’s such contribution was of immense value helped to accelerate the progress of Mathematical development up to modern age as we see today. Keywords: Brahmi numerals, centesimal scale, devanagari, rigveda, kharosthi numerals, yajurveda INTRODUCTION main striking feature being counting and This research paper is an endeavor to evolution of numeral system thereby. synchronize all the historical research with essence of pre-historic and post-historic Mathematical Evolution in Vedic Period respectively interwoven into a texture of Decimal Number System in the Rigveda evolution process of Mathematics. The first Numbers are represented in decimal system form of writing human race was not (i.e., base 10) in the Rigveda, in all other literature but Mathematics. Arithmetic Vedic treatises, and in all subsequent Indian what is today was felt as an essential need texts. No other base occurs in ancient for day to day necessity of human race. In Indian texts, except a few instances of base various countries at various point of time, 100 (or higher powers of 10). -
Kanvas (73 BC – 28 BC) Cheti Dynasty (Kalinga) Satavahanas
Kanvas (73 BC – 28 BC) As per the puranas, there were four kings of the Kanva dynasty namely, Vasudeva, Bhumimitra, Narayana and Susarman. The Kanvas were Brahmins. The Magadha Empire had diminished by this time considerably. Northwest region was under the Greeks and parts of the Gangetic plains were under different rulers. The last Kanva king Susarman was killed by the Satavahana (Andhra) king. Cheti Dynasty (Kalinga) The Cheti or Chedi dynasty emerged in Kalinga in the 1st century BC. The Hathigumpha inscription situated near Bhubaneswar gives information about it. This inscription was engraved by king Kharavela who was the third Cheti king. Kharavela was a follower of Jainism. Other names of this dynasty are Cheta or Chetavamsa, and Mahameghavahana. Satavahanas The Satavahana rule is believed to have started around the third century BC, in 235 BC and lasted until the second century AD. Some experts believe their rule started in the first century BC only. They are referred to as Andhras in the Puranas. The Satavahana kingdom chiefly comprised of modern-day Andhra Pradesh, Telangana and Maharashtra. At times, their rule also included parts of Karnataka, Gujarat and Madhya Pradesh. Their capital cities varied at different times. Pratishthana (Paithan) and Amaravati were its capitals. Simuka founded the dynasty. They were the first native Indian rulers to issue their own coins with the portraits of the rulers. This practice was started by Gautamiputra Satakarni who derived the practice from the Western Satraps after defeating them. The coin legends were in Prakrit language. Some reverse coin legends are in Telugu, Tamil and Kannada. -
Problems of Chronology in Gandhāran Art
Rienjang and Stewart (eds) Problems of Chronology in Gandhāran Art Edited by Wannaporn Rienjang Peter Stewart Problems of Chronology in Gandhāran Art Since the beginning of Gandhāran studies in the nineteenth century, chronology has been one of the most significant challenges to the understanding of Gandhāran art. Many other ancient societies, including those of Greece and Rome, have left a wealth of textual sources which have put their fundamental chronological frameworks beyond doubt. In the absence of such sources on a similar scale, even the historical eras cited on inscribed Gandhāran works of art have been hard to place. Few sculptures have such inscriptions and the majority lack any record of find-spot or even general provenance. Those known to have been found at particular sites were sometimes moved and reused in antiquity. Consequently, the provisional dates assigned to extant Gandhāran sculptures have sometimes differed by centuries, while the narrative of artistic development remains doubtful and inconsistent. Building upon the most recent, cross-disciplinary research, debate and excavation, this volume reinforces a new consensus about the chronology of Gandhāra, bringing the history of Gandhāran art into sharper focus than ever. By considering this tradition in its wider context, alongside contemporary Indian art and subsequent developments in Central Asia, the authors also open up fresh questions and problems which a new phase of research will need to address. Problems of Chronology in Gandhāran Art is the first publication of the Gandhāra Connections project at the University of Oxford’s Classical Art Research Centre, which has been supported by the Bagri Foundation and the Neil Kreitman Foundation. -
Crowdsourcing
CROWDSOURCING The establishment of the ZerOrigIndia Foundation is predicated on a single premise, namely, that our decades-long studies indicate that there are sound reasons to assume that facilitating further independent scientific research into the origin of the zero digit as numeral may lead to theoretical insights and practical innovations equal to or perhaps even exceeding the revolutionary progress to which the historic emergence of the zero digit in India somewhere between 200 BCE and 500 CE has led across the planet, in the fields of mathematics, science and technology since its first emergence. No one to date can doubt the astounding utility of the tenth and last digit to complete the decimal system, yet the origin of the zero digit is shrouded in mystery to this day. It is high time, therefore, that a systematic and concerted effort is undertaken by a multidisciplinary team of experts to unearth any extant evidence bearing on the origin of the zero digit in India. The ZerOrigIndia Foundation is intended to serve as instrument to collect the requisite funds to finance said independent scientific research in a timely and effective manner. Research Academics and researchers worldwide are invited to join our efforts to unearth any extant evidence of the zero digit in India. The ZerOrigIndia Foundation will facilitate the research in various ways, chief among which is to engage in fundraising to finance projects related to our objective. Academics and researchers associated with reputed institutions of higher learning are invited to monitor progress reported by ZerOrigIndia Foundation, make suggestions and/or propose their own research projects to achieve the avowed aim. -
POST MAURYAN EMPIRE Introduction
Chapter 7: POST MAURYAN EMPIRE Introduction After the death of Ashoka, his successors were not able to keep the vast Mauryan Empire intact. The provinces started declaring their independence. The northwest India slipped out of the control of the Mauryas and a series of foreign invasions affected this region. Kalinga declared its independence and in the further south the Satavahanas established their independent rule. As a result, the Mauryan rule was confined to the Gangetic valley and it was soon replaced by the Sunga dynasty. Chapter 7: POST MAURYAN EMPIRE Shunga Dynasty Chapter 7: POST MAURYAN EMPIRE Shunga Dynasty The founder of the Shunga dynasty was Pushyamitra Shunga, who was the commander- in-chief under the Mauryas. He assassinated the last Mauryan ruler Brihadratha and usurped the throne. The most important challenge to the Shunga rule was to protect North India against the invasions of the Bactrian Greeks from the northwest. The Greeks advanced up to Pataliputra and occupied it for sometime. However, Pushyamitra succeeded in regaining the lost territory. He also fought a campaign against Kharavela of Kalinga who invaded north India. Chapter 7: POST MAURYAN EMPIRE Shunga Dynasty The founder of the Shunga dynasty was Pushyamitra Shunga, who was the commander- in-chief under the Mauryas. He assassinated the last Mauryan ruler Brihadratha and usurped the throne. The most important challenge to the Shunga rule was to protect North India against the invasions of the Bactrian Greeks from the northwest. The Greeks advanced up to Pataliputra and occupied it for sometime. However, Pushyamitra succeeded in regaining the lost territory. -
Numerical Notation: a Comparative History
This page intentionally left blank Numerical Notation Th is book is a cross-cultural reference volume of all attested numerical notation systems (graphic, nonphonetic systems for representing numbers), encompassing more than 100 such systems used over the past 5,500 years. Using a typology that defi es progressive, unilinear evolutionary models of change, Stephen Chrisomalis identifi es fi ve basic types of numerical notation systems, using a cultural phylo- genetic framework to show relationships between systems and to create a general theory of change in numerical systems. Numerical notation systems are prima- rily representational systems, not computational technologies. Cognitive factors that help explain how numerical systems change relate to general principles, such as conciseness and avoidance of ambiguity, which also apply to writing systems. Th e transformation and replacement of numerical notation systems relate to spe- cifi c social, economic, and technological changes, such as the development of the printing press and the expansion of the global world-system. Stephen Chrisomalis is an assistant professor of anthropology at Wayne State Uni- versity in Detroit, Michigan. He completed his Ph.D. at McGill University in Montreal, Quebec, where he studied under the late Bruce Trigger. Chrisomalis’s work has appeared in journals including Antiquity, Cambridge Archaeological Jour- nal, and Cross-Cultural Research. He is the editor of the Stop: Toutes Directions project and the author of the academic weblog Glossographia. Numerical Notation A Comparative History Stephen Chrisomalis Wayne State University CAMBRIDGE UNIVERSITY PRESS Cambridge, New York, Melbourne, Madrid, Cape Town, Singapore, São Paulo, Delhi, Dubai, Tokyo Cambridge University Press The Edinburgh Building, Cambridge CB2 8RU, UK Published in the United States of America by Cambridge University Press, New York www.cambridge.org Information on this title: www.cambridge.org/9780521878180 © Stephen Chrisomalis 2010 This publication is in copyright. -
Buddhism in the Northern Deccan Under The
BUDDHISM IN THE NORTHERN DECCAN UNDER THE SATAVAHANA RULERS C a ' & C > - Z Z f /9> & by Jayadevanandasara Hettiarachchy Thesis submitted for the Degree of Doctor of Philosophy to the University of London 1973* ProQuest Number: 10731427 All rights reserved INFORMATION TO ALL USERS The quality of this reproduction is dependent upon the quality of the copy submitted. In the unlikely event that the author did not send a com plete manuscript and there are missing pages, these will be noted. Also, if material had to be removed, a note will indicate the deletion. uest ProQuest 10731427 Published by ProQuest LLC(2017). Copyright of the Dissertation is held by the Author. All rights reserved. This work is protected against unauthorized copying under Title 17, United States C ode Microform Edition © ProQuest LLC. ProQuest LLC. 789 East Eisenhower Parkway P.O. Box 1346 Ann Arbor, Ml 48106- 1346 ABSTRACT This study deals with the history of Buddhism in the northern Deccan during the Satavahana period. The first chapter examines the evidence relating to the first appearance of Buddhism in this area, its timing and the support by the state and different sections of the population. This is followed by a discussion of the problems surrounding the chronology of the Satavahana dynasty and evidence is advanced to support the ’shorter chronology*. In the third chapter the Buddhist monuments attributable to the Satavahana period are dated utilising the chronology of the Satavahanas provided in the second chapter. The inscriptional evidence provided by these monuments is described in detail. The fourth chapter contains an analysis and description of the sects and sub-sects which constituted the Buddhist Order. -
Component-I (A) – Personal Details
Component-I (A) – Personal details: Prof. P. Bhaskar Reddy Sri Venkateswara University, Tirupati. Prof. V. Sakunthalamma Sri Venkateswara University, Tirupati. & Prof. Susmita Basu Majumdar Dept. of AIHC, University of Calcutta. Prof.Susmita Basu Majumdar Dept. of AIHC, University of Calcutta. Prof. Suchandra Ghosh University of Calcutta. 1 Component-I (B) – Description of module : Subject Name Indian Culture Paper Name Indian Numismatics Module Name/Title Roman Coins in India and India’s trade with the Roman Empire Module Id IC / NMST /13 Pre-requisites Economic History of Ancient India, Roman trade and Monetary system Objectives To familiarise with the Roman coins found in India, their significance, features and importance in the study of India’s Trade with Roman Empire Keywords Roman Trade / Coins / Numismatics E-text (Quadrant-I): 1. Introduction Large number of Roman coins has been found in India. These coins were issued from 2nd century BCE to 6th century CE. Thus they were imported to India as bullion for trade in Indian goods. More than 170 recorded finds (Hoards and stray finds) are reported from 130 sites. These coin finds are not evenly distributed. There are certain concentration points where these are reported in abundance. Two major concentration points are Krishna valley in Andhra Pradesh and Coimbatore in Tamil Nadu. These two places have yielded maximum number of Roman coins. 2. Numismatists and their contribution Initial Phase Collectors like Lieutenant Colonel James Tod published his memoir on Indian coins in the Transactions of the Royal Asiatic Society in 1827 which included large number of Greek and Roman coins which evoked interest of the European scholars. -
The Relationship Between the Western Satraps and the Greeks
University of Calgary PRISM: University of Calgary's Digital Repository Graduate Studies The Vault: Electronic Theses and Dissertations 2018-11-08 East Looking West: the Relationship between the Western Satraps and the Greeks Ward, Megan Leigh Falconer Ward, M. L. F. (2018). East Looking West: the Relationship between the Western Satraps and the Greeks (Unpublished doctoral thesis). University of Calgary, Calgary, AB. doi:10.11575/PRISM/33255 http://hdl.handle.net/1880/109170 doctoral thesis University of Calgary graduate students retain copyright ownership and moral rights for their thesis. You may use this material in any way that is permitted by the Copyright Act or through licensing that has been assigned to the document. For uses that are not allowable under copyright legislation or licensing, you are required to seek permission. Downloaded from PRISM: https://prism.ucalgary.ca UNIVERSITY OF CALGARY “East Looking West: the Relationship between the Western Satraps and the Greeks.” by Megan Leigh Falconer Ward A THESIS SUBMITTED TO THE FACULTY OF GRADUATE STUDIES IN PARTIAL FULFILMENT OF THE REQUIREMENTS FOR THE DEGREE OF DOCTOR OF PHILOSOPHY GRADUATE PROGRAM IN GREEK AND ROMAN STUDIES CALGARY, ALBERTA NOVEMBER, 2018 © Megan Leigh Falconer Ward 2018 Abstract The satraps of Persia played a significant role in many affairs of the European Greek poleis. This dissertation contains a discussion of the ways in which the Persians treated the Hellenic states like subjects of the Persian empire, particularly following the expulsion of the Persian Invasion in 479 BCE. Chapter One looks at Persian authority both within the empire and among the Greeks. -
Some Interesting Facts, Myths and History of Mathematics
International Journal of Mathematics and Statistics Invention (IJMSI) E-ISSN: 2321 – 4767 P-ISSN: 2321 - 4759 www.ijmsi.org Volume 4 Issue 6 || August. 2016 || PP-54-68 Some Interesting Facts, Myths and History of Mathematics Singh Prashant1 1(Department of Computer Science, Institute of Science, Banaras Hindu University) ABSTRACT : This paper deals with primary concepts and fallacies of mathematics which many a times students and even teachers ignore. Also this paper comprises of history of mathematical symbols, notations and methods of calculating time. I have also included some ancient techniques of solving mathematical real time problems. This paper is a confluence of various traditional mathematical techniques and their implementation in modern mathematics. I. INTRODUCTION I have heard my father saying that ―Mathematics is the only genuine subject as it does not change with boundary of countries‖. It is lucrative just because of its simplicity. Galileo once said, ―Mathematics is the language with which God wrote the Universe.‖ He was precise in calling mathematics a language, because like any dialect, mathematics has its own rubrics, formulas, and nuances. In precise, the symbols used in mathematics are quite unique to its field and are profoundly engrained in history. The following will give an ephemeral history of some of the greatest well-known symbols employed by mathematics. Categorized by discipline within the subject, each section has its own interesting subculture surrounding it. Arithmetic is the most rudimentary part of mathematics and covers addition, subtraction, multiplication, and the division of numbers. One category of numbers are the integers, -n,…-3,-2,-1,0,1,2,3,…n , where we say that n is in .The capital letter Z is written to represent integers and comes from the German word, Zahlen, meaning numbers.